Quasidiffusion: cross-over from exponential to power-law decays

Tamura S.; Sangu A.; Levinson YB.

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Quasidiffusion: cross-over from exponential to power-law decays

机译：准扩散：从指数衰减到幂律衰减的转换

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A characteristic feature in the phonon quasidiffusion is the presence of the exponentially decaying tail in the time-of-flight spectrum of the detected phonons. We predict that the crossover from the exponential decay to the power-law decay should be seen at a much later time of phonon arrival. (C) 2002 Elsevier Science B.V. All rights reserved. [References: 7]

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《Physica, B. Condensed Matter》 |2002年第0期|共3页
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Tamura S.; Sangu A.; Levinson YB.;
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1. Quasidiffusion: cross-over from exponential to power-law decays [J] . Tamura S., Sangu A., Levinson YB. Physica, B. Condensed Matter . 2002,第0期

机译：准扩散：从指数衰减到幂律衰减的转换
2. Gaussian, exponential and power-law decays and their time ranges：An analysis based on the Priedrichs model [J] . Hiromichi Nakazato 物性研究 . 2011,第3期

机译：高斯，指数和幂律衰减及其时间范围：基于Priedrichs模型的分析
3. Time varying Hartmann flow with heat transfer of a power-law fluid with uniform suction and injection under exponential decaying pressure gradient [J] . Hazem Ali Attia International Journal for Engineering Modelling . 2007,第1a4期

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5. Exponential Signal Decay Models for Quantitative Gradient Echo Magnetic Resonance Imaging. [D] . Yin, Xiaoming. 2011

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6. Numerical Simulation of Entropy Generation for Power-Law Liquid Flow over a Permeable Exponential Stretched Surface with Variable Heat Source and Heat Flux [O] . Mohamed Abd El-Aziz, Salman Saleem 2019

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7. Gaussian, exponential and power-law decays and their time ranges : An analysis based on the Friedrichs model(Perspectives of Nonequilibrium Statistical Physics-The Memory of Professor Shuichi Tasaki-) [O] . Nakazato Hiromichi 2011

机译：高斯，指数和幂律衰减及其时间范围：基于Friedrichs模型的分析（非平衡统计物理学的观点-高崎修一教授的记忆）

Quasidiffusion: cross-over from exponential to power-law decays

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